Inequalities III

Dear Colleagues,

Inequalities often appear in various fields of natural sciences. Nowadays, researchers are still improving and/or generalizing famous classical inequalities. That is, inequalities are being actively studied by mathematicians. Moreover, classical inequalities can be applied in engineering fields, and a newly obtained inequality is beautiful. Such beauty may attract one to the study of inequalities.

In this Special Issue, we call for papers on new results for mathematical inequalities, as well as new proofs for well-known inequalities or short notes with interesting results in open problems. We welcome all kinds of mathematical inequalities, such as scalar inequalities on summation, inequalities on integral form, operator/matrix inequalities, and norm inequalities.

This Special Issue is a continuation of the previous successful Special Issue “Inequalities”.

Prof. Dr. Shigeru Furuichi
Guest Editor

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• numerical inequalities or geometric inequalities
• sharpening of inequalities
• integral/summation inequalities
• special functions
• functional inequalities
• Schur convexity
• higher-order convexity
• operator/matrix inequalities
• norm inequalities
• rearrangement or majorization
• singular value inequalities or eigenvalue inequalities
• Hyers–Ulam stability
• set-valued mappings